2002
DOI: 10.3208/sandf.42.2_1
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Time-Dependent Shear Deformation Characteristics of Sand and their Constitutive Modelling

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Cited by 155 publications
(31 citation statements)
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“…Di Benedetto et al (2002) successfully simulated the rate dependent stress-strain behaviour of geomaterial observed in a number of laboratory stress-strain tests by the non-linear three-component model ( Figure 1) using one-dimensional case. Figure 2 illustrates the P&N viscosity type (Tatsuoka et al, 2008b) In this type of viscosity the viscous stress increment that developed at a given moment during subsequent loading, decays with an increase in instantaneous irreversible strain towards different residual values.…”
Section: Materials Model Descriptionmentioning
confidence: 97%
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“…Di Benedetto et al (2002) successfully simulated the rate dependent stress-strain behaviour of geomaterial observed in a number of laboratory stress-strain tests by the non-linear three-component model ( Figure 1) using one-dimensional case. Figure 2 illustrates the P&N viscosity type (Tatsuoka et al, 2008b) In this type of viscosity the viscous stress increment that developed at a given moment during subsequent loading, decays with an increase in instantaneous irreversible strain towards different residual values.…”
Section: Materials Model Descriptionmentioning
confidence: 97%
“…Journal of the National Science Foundation of Sri Lanka 44 (2) There are many commercially available FEM software today. Among them ABAQUS is the robust software that allows the user to model their own material model using user subroutine.…”
Section: June 2016mentioning
confidence: 99%
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“…where g v ð_ e ir Þ is the viscosity function. According to Di Benedetto et al [39] and Tatsuoka et al [40], it can be expressed as for geomaterials:…”
Section: Isotach Viscositymentioning
confidence: 99%
“…And an opposite behavior occurs immediately after a step decrease in the strain rate exhibiting load-undershooting. Di Benedetto et al [39] and Tatsuoka et al [40] pointed out that decay of the viscous load component described previously can be accurately modeled by the following TESRA viscosity component:…”
Section: Tesra Viscositymentioning
confidence: 99%